Sentence examples similar to general theory of process from inspiring English sources

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(This process is often called the Wiener process). The general theory of Markov processes was developed in the 1930's and 1940's by A. N. KOL­ MOGOROV, W. FELLER, W. DOEBLlN, P. LEVY, J. L. DOOB, and others.

Although there is no general theory of this process available, the model of Lugo et al. [56] predicts that noise intensity must be greater for cross-modal SR than for uni-modal SR.

§  A general theory of intensification processes across history: Ellis, E. C., J. O. Kaplan, D. Q . Fuller S. Vavrus, K. Klein Goldewijk, and P. H. Verburg.

Elements of the general theory of stochastic processes; Martingales; Doob-Meyer decomposition; Strochastic integrals; differential equations; existence and uniqueness of strong and weak partial differential equations; comparison and approximation theorems; Stroock-Varadhan theory; applications to stochastic optimization.

The general theory of stochastic processes states that for any square-integrable right-continuous martingale (M_{t}), (tge0), having left limits in (t > 0), there exists a unique increasing previsible process (langle Mrangle_{t}) starting at 0, such that (M_{t}^{2} - langle Mrangle_{t}), (tge0), is a martingale too.

Lars Onsager, (born Nov. 27, 1903, Kristiania [now Oslo], Nor. died Oct. 5, 1976, Coral Gables, Fla., U.S). Norwegian-born American chemist whose development of a general theory of irreversible chemical processes gained him the 1968 Nobel Prize for Chemistry.

November 27, 1903 Oslo, Norway October 5, 1976 Coral Gables, Florida Lars Onsager, (born Nov. 27, 1903, Kristiania [now Oslo], Nor. died Oct. 5, 1976, Coral Gables, Fla., U.S). Norwegian-born American chemist whose development of a general theory of irreversible chemical processes gained him the 1968 Nobel Prize for Chemistry.

The fourth paper, "Can we have a general theory of financial innovation processes?

We outline the shortcomings of the object method and explain why it is unlikely that a general theory of financial innovation processes will emerge from this research strategy.

For this reason, we believe that no general theory of the entire financial innovation process from beginning to end is likely to emerge from this strategy.

Monti's goal was to shorten or even end that process with a general theory of bundling.

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